Calculation of the Mean Free Path of an Electron in a Multiply Connected Conductive Domain

Calculation of the Mean Free Path of an Electron in a Multiply Connected Conductive Domain

The original derivation of the formula for the mean free path of an electron in a conductive multiply connected domain in three-dimensional space, for which the Ostrogradsky–Gauss theorem is valid, is given, subject to scattering from the boundary of the domain according to Lambert’s law. The result...

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Veröffentlicht in:Doklady. a journal of the Russian Academy of Sciences. Physics 2022-11, Vol.67 (11), p.454-458
Hauptverfasser: Kolesnikov, V. I., Lavrov, I. V., Bardushkin, V. V., Sychev, A. P., Yakovlev, V. B.
Format: Artikel
Sprache:eng
Schlagworte:
Classical Mechanics
Domains
Inclusions
Mathematical and Computational Physics
Mean free path
Nanocomposites
Optical properties
Physics
Physics and Astronomy
Theoretical
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Beschreibung
Zusammenfassung:The original derivation of the formula for the mean free path of an electron in a conductive multiply connected domain in three-dimensional space, for which the Ostrogradsky–Gauss theorem is valid, is given, subject to scattering from the boundary of the domain according to Lambert’s law. The result can be used to predict the optical characteristics of nanocomposites with metal-coated inclusions.
ISSN:1028-3358
1562-6903
DOI:10.1134/S1028335822110052